Literature DB >> 28459116

Approximate Duals of Gabor-like Frames Based on Realizable Multi-Window Spline-Type Constructions.

Darian M Onchis1, Simone Zappalà2.   

Abstract

In the multi-window spline-type spaces, the fast computation of the realizable dual frame could be achieved through a constructive reformulation of the biorthogonal relations. In this paper, we extend the results obtained in spline-type spaces, for the constructive realization of an approximate dual Gabor-like frame. We demonstrate the advantages of this approach in both flexibility and speed. The method allows in a natural way to handle non standard Gabor constructions like non-uniformity in frequency and the reductions of the number of used modulations. Experimental tests are presented in support of the algorithm.

Entities:  

Keywords:  Gabor-like frames; Numerical algorithm; Realizable dual frame; Selection of modulations; multi-window spline-type spaces

Year:  2016        PMID: 28459116      PMCID: PMC5405798          DOI: 10.1109/SYNASC.2016.027

Source DB:  PubMed          Journal:  Proc Int Symp Symb Numer Algorithms Sci Comput        ISSN: 2470-8801


  4 in total

1.  Realizable algorithm for approximating Hilbert-Schmidt operators via Gabor Multipliers.

Authors:  Darian M Onchis; Simone Zappalà
Journal:  J Comput Appl Math       Date:  2018-02-03       Impact factor: 2.621

2.  Numerical stability of spline-based Gabor-like systems.

Authors:  Darian M Onchis; Simone Zappalà; Pedro Real; Codruta Istin
Journal:  Proc Eur Signal Process Conf EUSIPCO       Date:  2018-12-03

3.  Detecting proteine coding regions using a customized multi-scales splines construction.

Authors:  Darian M Onchis
Journal:  Proc Int Symp Symb Numer Algorithms Sci Comput       Date:  2017

4.  Constructive realizable multiresolution wavelet-like systems based on multi-windows spline-type spaces.

Authors:  Darian M Onchis; Simone Zappalà
Journal:  Proc Int Symp Symb Numer Algorithms Sci Comput       Date:  2017
  4 in total

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